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一种听觉神经纤维率-强度函数的简化生理模型。

A simplified physiological model of rate-level functions of auditory-nerve fibers.

机构信息

Department of Systems Physiology of Learning, Leibniz Institute for Neurobiology, Magdeburg, Germany.

Department of Systems Physiology of Learning, Leibniz Institute for Neurobiology, Magdeburg, Germany; Center for Behavioral Brain Sciences, Magdeburg, Germany.

出版信息

Hear Res. 2021 Jul;406:108258. doi: 10.1016/j.heares.2021.108258. Epub 2021 May 2.

Abstract

Several approaches have been used to describe the rate-level functions of auditory-nerve fibers (ANFs). One approach uses descriptive models that can be fitted easily to data. Another derives rate-level functions from comprehensive physiological models of auditory peripheral processing. Here, we seek to identify the minimal set of components needed to provide a physiologically plausible account of rate-level functions. Our model consists of a first-order Boltzmann mechanoelectrical transducer function relating the instantaneous stimulus pressure to an instantaneous output, followed by a lowpass filter that eliminates the AC component, followed by an exponential synaptic transfer function relating the DC component to the mean spike rate. This is perhaps the simplest physiologically plausible model capable of accounting for rate-level functions under the assumption that the model parameters for a given ANF and stimulus frequency are level-independent. We find that the model typically accounts well for rate-level functions from cat ANFs for all stimulus frequencies. More complicated model variants having saturating synaptic transfer functions do not perform significantly better, implying the system operates far away from synaptic saturation. Rate saturation in the model is caused by saturation of the DC component of the filter output (e.g., the receptor potential), which in turn is due to the saturation of the transducer function. The maximum mean spike rate is approximately constant across ANFs, such that the slope parameter of the exponential synaptic transfer function decreases with increasing spontaneous rate. If the synaptic parameters for a given ANF are assumed to be constant across stimulus frequencies, then frequency- and level-dependent input nonlinearities are derived that are qualitatively similar to those reported in the literature. Contrary to assumptions in the literature, such nonlinearities are obtained even for ANFs having high spontaneous rates. Finally, spike-rate adaptation is examined and found to be accounted for by a decrease in the slope parameter of the synaptic transfer function over time following stimulus onset.

摘要

已经有几种方法被用来描述听觉神经纤维(ANF)的率-强度函数。一种方法使用易于拟合数据的描述性模型。另一种方法则从听觉外周处理的综合生理模型推导出率-强度函数。在这里,我们试图确定提供生理上合理的率-强度函数解释所需的最小组件集。我们的模型由一个将瞬时刺激压力与瞬时输出相关联的一阶 Boltzmann 机械电换能器函数组成,然后是一个低通滤波器,它消除了 AC 分量,然后是一个指数突触传递函数,它将 DC 分量与平均尖峰率相关联。这可能是最简单的生理上合理的模型,能够在假设给定的 ANF 和刺激频率的模型参数与水平无关的情况下解释率-强度函数。我们发现,该模型通常可以很好地解释猫的 ANF 的所有刺激频率的率-强度函数。具有饱和突触传递函数的更复杂的模型变体并不能显著提高性能,这意味着系统远离突触饱和。模型中的率饱和是由滤波器输出的 DC 分量(例如,感受器电位)的饱和引起的,这反过来又归因于换能器函数的饱和。最大平均尖峰率在所有 ANF 中大致保持不变,使得指数突触传递函数的斜率参数随自发率的增加而减小。如果假定给定 ANF 的突触参数在整个刺激频率范围内保持不变,则会得出与文献中报道的定性相似的频率和水平相关的输入非线性。与文献中的假设相反,即使对于具有高自发率的 ANF,也会获得这种非线性。最后,研究了尖峰率适应现象,并发现它是通过在刺激开始后随着时间的推移,突触传递函数的斜率参数减小来解释的。

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